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Computation of Activation Probabilities in the Independent Cascade Model

机译:独立级联模型中的激活概率计算

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Based on the concepts of word-of-mouth effect and viral marketing, the diffusion of an innovation may be triggered starting from a set of initial users. Estimating the influence spread is a preliminary step to determine a suitable or even optimal set of initial users to reach a given goal. In this paper, we focus on a stochastic model called the Independent Cascade model, and compare a few approaches to compute activation probabilities of nodes in a social network, i.e., the probability that a user adopts the innovation. In the paper, first we propose the Path Method which computes the exact value of the activation probabilities but it has high complexity. Second an approximated method, called SSS-Noself, is obtained by modification of the existing Steady State Spread algorithm, based on fixed-point computation, to achieve a better accuracy. Finally an efficient approach, also based on fixed-point computation, is proposed to compute the probability that a node is activated though a path of minimal length from the seed set. This algorithm, called SSS-Bound-t algorithm, can provide a lower-bound for the computation of activation probabilities.
机译:基于口中效果和病毒营销的概念,可以从一组初始用户开始触发创新的扩散。估计影响扩散是确定合适甚至最佳初始用户达到给定目标的初步步骤。在本文中,我们专注于称为独立级联模型的随机模型,并比较一些方法来计算社交网络中节点的激活概率,即用户采用创新的可能性。在本文中,首先我们提出了计算激活概率的确切值的路径方法,但它具有很高的复杂性。第二种称为SSS-NoSelf的近似方法是通过修改现有的稳态扩频算法而获得,以实现更好的准确性。最后,提出了一种有效的方法,也是基于定点计算的,以计算节点在种子集中最小长度的路径被激活的概率。该算法称为SSS-jound-T算法,可以为激活概率提供较低限制。

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